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Partial Differential Equations with Applications - Dover Mathematics Book | Study Guide for Students & Professionals in Engineering & Physics
Partial Differential Equations with Applications - Dover Mathematics Book | Study Guide for Students & Professionals in Engineering & Physics

Partial Differential Equations with Applications - Dover Mathematics Book | Study Guide for Students & Professionals in Engineering & Physics

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Product Description

This book has been widely acclaimed for its clear, cogent presentation of the theory of partial differential equations, and the incisive application of its principal topics to commonly encountered problems in the physical sciences and engineering. It was developed and tested at Purdue University over a period of five years in classes for advanced undergraduate and beginning graduate students in mathematics, engineering and the physical sciences.The book begins with a short review of calculus and ordinary differential equations, then moves on to explore integral curves and surfaces of vector fields, quasi-linear and linear equations of first order, series solutions and the Cauchy Kovalevsky theorem. It then delves into linear partial differential equations, examines the Laplace, wave and heat equations, and concludes with a brief treatment of hyperbolic systems of equations.Among the most important features of the text are the challenging problems at the end of each section which require a wide variety of responses from students, from providing details of the derivation of an item presented to solving specific problems associated with partial differential equations. Requiring only a modest mathematical background, the text will be indispensable to those who need to use partial differential equations in solving physical problems. It will provide as well the mathematical fundamentals for those who intend to pursue the study of more advanced topics, including modern theory.

Customer Reviews

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This book is very very good. It not only touches upon the usual Partial Differential Equations (PDE's) of Mathematical Physics (it has one chapter for the Laplace, another for the Wave and another for the Heat equations each, [all of these three are of second order]) but my concern was about how to solve PDE's of first order. See, second order PDE's I guess because they are so standard in Mathematical Physics, they come with many techniques to solve them, like for example my two favorite ones: Separation of Variables and Integral Transforms. But first order ones are a different story, I only knew about the method of Characteristics because I had taken in my undergraduate a PDE's course from the Department of Mathematics. But at the time I was using this book, which by the way was kindly recommended to me by one professor (she) of my department of Physics at PUC, well I was leading with another type of first order PDE and miraculously this book brings the technique which I had never encountered in any other book of PDE's to battle with my PDE. It has to do with what is known as finding the Integral Curve and the Integral Surface associated to a Vector Field, this fact together with the fact that it brings everything about second order PDE's their classification and about the method of Characteristics for first order ones, makes it, I believe, a very strong book to have on your shelf, period.